Progressive ophthalmic lenses

Abstract

Methods of designing at least one progressive ophthalmic lens for a user having a dominant eye and a non-dominant eye are provided. These methods include determining a first inset for a lens for the dominant eye, and determining a measurement of phoria of the user. The methods further include determining a second inset for a lens for the non-dominant eye depending on the first inset and on the measurement of phoria, and designing the lens for the non-dominant eye according to the second inset. Systems, computer systems and computer program products suitable for performing these design methods are also provided. Progressive ophthalmic lenses designed according to said design methods are also provided.

Claims

1. A method of designing at least one progressive ophthalmic lens for a user having a dominant eye and a non-dominant eye, the method comprising: determining a first inset for a lens for the dominant eye; determining a measurement of phoria of the user; determining a second inset for a lens for the non-dominant eye depending on the first inset and on the measurement of phoria; and designing the lens for the non-dominant eye according to the second inset.

2. The design method according to claim 1, wherein determining the first inset for the lens for the dominant eye comprises determining the first inset with a fixed value of between 2 and 3 mm.

3. The design method according to claim 1, further comprising: determining a measurement of far inter-pupillary distance for the user; determining a measurement of near inter-pupillary distance for the user; determining a measurement of working distance depending on a power for near vision prescribed to the user; and determining a measurement of vertex distance depending on a glasses frame selected for the user; and wherein the determining the first inset for the lens for the dominant eye comprises determining the first inset depending on the measurements of far inter-pupillary distance, near inter-pupillary distance, working distance and vertex distance.

4. The design method according to claim 3, wherein the determining the first inset depending on the measurements of far inter-pupillary distance, near inter-pupillary distance, working distance and vertex distance comprises determining the first inset according to the following formula: $\begin{array}{cc}\mathrm{inset\_}\mathrm{dom}=\frac{\mathrm{FIPD}}{2}-\frac{\mathrm{WD}-\mathrm{VD}}{\mathrm{WD}/\left(\mathrm{NIPD}/2\right)}& \mathrm{Formula}1\end{array}$ wherein: inset_dom is the first inset for the lens of the dominant eye, FIPD is the measurement of the far inter-pupillary distance, NIPD is the measurement of the near inter-pupillary distance, WD is the measurement of the working distance depending on the prescribed power for near vision, and VD is the measurement of the vertex distance.

5. The design method according to claim 1, wherein the determining the second inset for the lens for the non-dominant eye comprises determining the second inset according to the following formula: $\begin{array}{cc}\mathrm{inset\_}\mathrm{nondom}=\mathrm{inset\_dom}-\frac{\mathrm{Ph}10}{1000}12& \mathrm{Formula}2\end{array}$ wherein: inset_nondom is the second inset for the lens of the non-dominant eye of the user, inset_dom is the first inset for the lens of the dominant eye of the user, and Ph is the measurement of phoria of the user.

6. The design method according to claim 1, further comprising: determining a measurement of near inter-pupillary distance of the user; determining a measurement of working distance depending on a power for near vision prescribed to the user; and determining a measurement of vertex distance depending on a glasses frame selected for the user; and wherein the determining the second inset for the lens for the non-dominant eye comprises determining the second inset depending on the first inset, the measurement of phoria and the measurements of near inter-pupillary distance, working distance and vertex distance.

7. The design method according to claim 6, wherein the determining the second inset depending on the first inset, the measurement of phoria and the measurements of near inter-pupillary distance, working distance and vertex distance comprises determining the second inset according to the following formula: $\begin{array}{cc}\mathrm{inset\_}\mathrm{nondom}=\mathrm{inset\_dom}-\frac{\frac{\mathrm{Ph}\left(\mathrm{VD}/\sin \left(\mathrm{arc}\mathrm{tg}\left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)\right)}{1000}}{\cos \left(90-\mathrm{arc}\mathrm{tg}\left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)}& \mathrm{Formula}3\end{array}$ wherein: inset_nondom is the second inset for the lens of the non-dominant eye, inset_dom is the first inset for the lens of the dominant eye, NIPD is the measurement of the near inter-pupillary distance, WD is the measurement of the working distance depending on the prescribed power for near vision, VD is the measurement of the vertex distance, and Ph is the measurement of phoria of the user.

8. The design method according to claim 1, further comprising: designing the lens for the dominant eye according to the first inset.

9. A method of manufacturing at least one progressive ophthalmic lens, the method comprising: designing the at least one progressive ophthalmic lens by performing a design method according to claim 1; and manufacturing the at least one progressive ophthalmic lens according to the result of designing the at least one progressive ophthalmic lens.

10. A computer system comprising a nonvolatile memory and a processor, wherein the memory stores computer program instructions executable by the processor, the instructions comprising logic for executing a design method according to claim 1.

11. A computer program product stored on nonvolatile memory and comprising program instructions that cause a system to execute a design method according to claim 1.

12. The design method according to claim 2, wherein the determining the second inset for the lens for the non-dominant eye comprises determining the second inset according to the following formula: $\begin{array}{cc}\mathrm{inset\_}\mathrm{nondom}=\mathrm{inset\_dom}-\frac{\mathrm{Ph}10}{1000}12& \mathrm{Formula}2\end{array}$ wherein: inset_nondom is the second inset for the lens of the non-dominant eye of the user, inset_dom is the first inset for the lens of the dominant eye of the user, and Ph is the measurement of phoria of the user.

13. The design method according to claim 3, wherein the determining the second inset for the lens for the non-dominant eye comprises determining the second inset according to the following formula: $\begin{array}{cc}\mathrm{inset\_}\mathrm{nondom}=\mathrm{inset\_dom}-\frac{\mathrm{Ph}10}{1000}12& \mathrm{Formula}2\end{array}$ wherein: inset_nondom is the second inset for the lens of the non-dominant eye of the user, inset_dom is the first inset for the lens of the dominant eye of the user, and Ph is the measurement of phoria of the user.

14. The design method according to claim 4, wherein the determining the second inset for the lens for the non-dominant eye comprises determining the second inset according to the following formula: $\begin{array}{cc}\mathrm{inset\_}\mathrm{nondom}=\mathrm{inset\_dom}-\frac{\mathrm{Ph}10}{1000}12& \mathrm{Formula}2\end{array}$ wherein: inset_nondom is the second inset for the lens of the non-dominant eye of the user, inset_dom is the first inset for the lens of the dominant eye of the user, and Ph is the measurement of phoria of the user.

15. The design method according to claim 2, further comprising: determining a measurement of near inter-pupillary distance of the user; determining a measurement of working distance depending on a power for near vision prescribed to the user; and determining a measurement of vertex distance depending on a glasses frame selected for the user; and wherein the determining the second inset for the lens for the non-dominant eye comprises determining the second inset depending on the first inset, the measurement of phoria and the measurements of near inter-pupillary distance, working distance and vertex distance.

16. The design method according to claim 3, further comprising: determining a measurement of near inter-pupillary distance of the user; determining a measurement of working distance depending on a power for near vision prescribed to the user; and determining a measurement of vertex distance depending on a glasses frame selected for the user; and wherein the determining the second inset for the lens for the non-dominant eye comprises determining the second inset depending on the first inset, the measurement of phoria and said measurements of near inter-pupillary distance, working distance and vertex distance.

17. The design method according to claim 4, further comprising: determining a measurement of near inter-pupillary distance of the user; determining a measurement of working distance depending on a power for near vision prescribed to the user; and determining a measurement of vertex distance depending on a glasses frame selected for the user; and wherein the determining the second inset for the lens for the non-dominant eye comprises determining the second inset depending on the first inset, the measurement of phoria and said measurements of near inter-pupillary distance, working distance and vertex distance.

Description

BRIEF DESCRIPTION OF THE DRAWINGS

(1) Particular embodiments of the present invention will be described by way of non-limiting example with reference to the accompanying drawings, wherein:

(2) FIG. 1 shows a graphical representation of the eyes of a user and visual axes associated with said eyes;

(3) FIG. 2 graphically represents an ocular configuration similar to the one of FIG. 1 and various optometric elements/parameters related thereto;

(4) FIG. 3 shows a graphical representation of a mathematical model suitable for determining an inset for a progressive lens for a non-dominant eye, according to a first example.

(5) FIG. 4 shows a graphical representation of a mathematical model suitable for determining an inset for a progressive lens for a dominant eye and an inset for a progressive lens for a non-dominant eye, according to a second example.

DETAILED DESCRIPTION OF EMBODIMENTS

(6) Specific details of the invention will be described in the following in order to provide a thorough understanding of the invention. However, a person skilled in the art should understand that the present invention may be practiced without some or all of these specific details. Moreover, certain well-known elements have not been described in detail in order to not unnecessarily complicate the description of the present invention.

(7) In FIG. 1, a graphical representation of a right eye 101 and a left eye 100 of a person (user/patient) in near fixation is shown. A visual axis 103 for the left eye 100 according to a theoretical (near) fixation point 102 and a visual axis 106 for the right eye 101 according to the same theoretical fixation point 102 are shown.

(8) Near fixation may be different depending on the user, depending on the value of phoria of the user. The visual axis 103 of the left eye 100 may move temporarily (towards the left temporal bone) or nasally (towards the nose) depending on the value of phoria of the user. The visual axis 106 of the right eye 101 may also move temporarily (to the right temporal bone) or nasally depending on the phoria of the user.

(9) The type of phoria that causes a temporal movement (towards corresponding temporal bone) of the theoretical visual axis 103, 106 is called exophoria. In FIG. 1, a visual axis 104 for the left eye 100 caused by exophoria and a visual axis 107 for the right eye 101 also caused by exophoria are shown.

(10) The type of phoria that may cause a nasal movement (towards the nose) of the theoretical visual axis 103, 106 is called esophoria. In FIG. 1, a visual axis 105 for the left eye 100 caused by esophoria and a visual axis 108 for the right eye 101 also caused by esophoria are shown.

(11) The concepts of exophoria and esophoria will be used in other parts of the description in the context of various examples.

(12) FIG. 2 graphically represents an ocular configuration similar to the one of FIG. 1 and various optometric elements/parameters related thereto. In particular, this ocular configuration is shown with the eyes 100, 101 (from FIG. 1) in two different situations: a first situation of near fixation (similar to the one of FIG. 1) and a second situation of far fixation.

(13) In relation to the mentioned situation of near fixation, the center of the pupil of the right eye 101 is in a position 210 on the visual axis 106 and the center of the pupil of the left eye 100 is in a position 209 on the visual axis 103, both axes 103, 106 according to a theoretical near fixation point 102. The distance 202 between said positions of the pupil centers 209, 210 is called near inter-pupillary distance 202.

(14) With respect to the mentioned situation of far fixation, the center of the pupil of the right eye 101 is in a position 211 on a visual axis of far vision 215 and the center of the pupil of the left eye 100 is in a position 208 on a visual axis of far vision 214. The distance 203 between said positions of the pupil centers 208, 211 is called far inter-pupillary distance 203.

(15) FIG. 2 also shows a progressive ophthalmic lens 201 for the right eye 101, and a progressive ophthalmic lens 200 for the left eye 100. These lenses 200, 201 may have a power for near vision and a power for far vision prescribed to the user. The prescription of these powers may have been performed through any known optometric technique.

(16) FIG. 2 also shows a working distance 213 and a vertex distance 212. The working distance 213 corresponds to the distance between the eyes 100, 101 of the user and a working area 102 which is habitual/comfortable for the user (such as e.g. a reading distance). This working distance 213 may be one or another depending on whether a power for near vision prescribed to the user is considered or not.

(17) The vertex distance 212 (for a given glasses frame) correspond to a distance between the front surface of the eye 100, 101 and the rear surface of the lens 200, 201 mounted on the glasses frame.

(18) In FIG. 2, a near vision point 205 (intersection between the axis of near vision 103 and the lens 200) and a far vision point 204 (intersection between the axis of far vision 214 and the lens 200) for the left eye 100 are also shown. Similarly, a near vision point 206 (intersection between the axis of near vision 106 and the lens 201) and a far vision point 207 (intersection between the axis of far vision 215 and the lens 201) for the right eye 101 are shown.

(19) Displacement 216 from the far vision point 204 to the near vision point 205 of the left lens 200 would be the inset 216 of the left lens 200, and displacement 217 from the far vision point 207 to the near vision point 206 of the right lens 201 would be the inset 217 of the right lens 201.

(20) These concepts of near inter-pupillary distance 202, far inter-pupillary distance 203, vertex distance 212, working distance 213, and insets 216, 217 will be used in other parts of the description in the context of various examples.

(21) FIG. 3 shows a graphical representation of a mathematical model suitable for determining an inset for a progressive ophthalmic lens for the non-dominant eye of a user, according to a first example.

(22) This model is based on the representation of three main elements: a theoretical vision axis 303, a segment AD on said axis 303, and a segment HB perpendicular to said axis 303. The theoretical vision axis 303 is similar to the axis 103 of FIGS. 1-2 and may represent a standard vision axis (without associated phoria) for the dominant eye of the user. The segment AD may represent a vertex distance for a selected glasses frame. The segment HB may represent a measurement of phoria Ph (expressed in, for example, prism diopters) for the non-dominant eye of the user.

(23) As shown in the figure, these three elements may define two right-angled triangles. A first right-angled triangle is defined by points A, D and G, wherein the segment GD is perpendicular to the vision axis 303 and, therefore, to the segment AD. A second right-angled triangle is defined by points A, B and H, wherein the segment HB is perpendicular to the vision axis 303 and, therefore, to the segment AB.

(24) The point H may be derived from the concept of prism diopter, which may be defined as the unit that specifies the deviation produced by an ophthalmic prism. The prism diopter therefore represents a deviation of one centimeter on a flat surface situated one meter from the prism.

(25) According to this definition of prism diopter, the segment AB may have a length of 1 meter (or 1.000 millimeters), and the segment HB may have a length substantially equal to the measurement of phoria Ph, which is expressed in centimeters in FIG. 3. Therefore, the length of the segment HB in millimeters may be substantially equal to Ph_mm=Ph10 (it is multiplied by 10 to convert centimeters to millimeters).

(26) According to trigonometric principles, the following equation has to be satisfied:
GD/AD=HB/ABFormula 4
wherein: GD represents the length of the segment GD of the figure, AD represents the length of the segment AD of the figure, HB represents the length of the segment HB of the figure, and AB represents the length of the segment AB of the figure.

(27) Assuming that the length of AD may be equal to (approximately) 12 mm, because this is a widely accepted standard vertex distance, Formula 4 may be expressed as follows:
GD/12=(Ph10)/1000Formula 5

(28) From Formula 5, it may be derived that the length of the segment GD may be obtained according to the following formula:

(29) $\begin{array}{cc}\stackrel{\_}{\mathrm{GD}}=\frac{\mathrm{Ph}10}{1000}12& \mathrm{Formula}6\end{array}$

(30) According to the previous definitions of phoria, prism diopter, working distance and inset, and taking into account that the axis 303 may represent a standard vision axis (without associated phoria) for a dominant eye, it may be understood that the length of GD is the deviation of the inset for the non-dominant eye with respect to the inset for the dominant eye.

(31) Therefore, the inset for the lens of the non-dominant eye may be calculated according to the following formula:

(32) $\begin{array}{cc}\mathrm{inset\_}\mathrm{nondom}=\mathrm{inset\_dom}-\frac{\mathrm{Ph}10}{1000}12& \mathrm{Formula}2\end{array}$
wherein: inset_nondom is the inset for the lens of the non-dominant eye, inset_dom is the inset for the lens of the dominant eye, and Ph is the value of phoria associated with the user (in centimeters).

(33) The value of the measurement of phoria Ph may have a positive sign if it reflects exophoria, in which case the inset for the lens of the dominant eye inset_dom is greater than the inset for the lens of the non-dominant eye inset_nondom. The value of the measurement of phoria Ph may have negative sign if it reflects esophoria, in which case the inset for the lens of the dominant eye inset_dom is less than the inset for the lens of the non-dominant eye inset_nondom.

(34) Referring again to FIG. 3, a person skilled in the art will understand that other formulas different from Formula 2 may be derived from the proposed mathematical model. For example, other distances AD different from 12 mm may be assumed, in which case formulas similar to Formula 2 but different therefrom could be obtained to determine the inset for the lens of the non-dominant eye.

(35) It is also worth noting that the model illustrated by FIG. 3 may be interpreted as related to the left eye of the user and, therefore, suitable for obtaining the inset of the lens of the left eye as non-dominant eye. The skilled person will understand, however, that the same or similar principles described in relation to FIG. 3 may be applied to obtain a formula equivalent to Formula 2 for the right eye.

(36) FIG. 4 shows a graphical representation of a mathematical model suitable for determining an inset for the lens of the dominant eye of a user and an inset for the lens of the non-dominant eye of the user, according to a second example.

(37) The model represented in this figure is similar to the one of FIG. 3, but in this case some additional variables are considered, such as e.g. near inter-pupillary distance NIPD and far inter-pupillary distance FIPD. Therefore, the following description in relation to FIG. 4 may refer to concepts/principles previously used in the description of FIG. 3.

(38) According to the model of FIG. 4, the inset for the lens of the eye without associated phoria, i.e. the dominant eye (inset_dom) may be expressed by the following mathematical relationship:
inset_dom=oa+jd=((FIPDNIPD)/2)+jdFormula 8

(39) Furthermore, the distance jd may be expressed by the following mathematical relationship:
jd=aede=NIPD/2deFormula 9

(40) Taking into account the right-angled triangle formed by the segments de, df and fe, along with the definition of tangent, the distance de may be expressed by the following mathematical relationship:
de=fe/tan()=(WDVD)/tan()Formula 10

(41) Taking into account the Formula 9 and Formula 10, the distance jd may be expressed by the following mathematical relationship:
jd=NIPD/2(WDVD)/tan()Formula 11

(42) Taking into account the right-angled triangle formed by the segments ae, af and fe, along with the definition of tangent, the tangent of a may be expressed by the following mathematical relationship:
tan()=fe/ae=WD/(NIPD/2)Formula 12

(43) Taking into account the Formula 11 and Formula 12, the distance jd may be expressed by the following mathematical relationship:
jd=NIPD/2(WDVD)/(WD/(NIPD/2))Formula 13

(44) Taking into account the Formula 8 and Formula 13, the inset for the lens of the dominant eye (inset_dom) may be determined by the following mathematical relationship:

(45) $\begin{array}{cc}\mathrm{inset\_}\mathrm{dom}=\frac{\mathrm{FIPD}-\mathrm{NIPD}}{2}+\frac{\mathrm{NIPD}}{2}-\frac{\mathrm{WD}-\mathrm{VD}}{\mathrm{WD}/\left(\mathrm{NIPD}/2\right)}\mathrm{inset\_}\mathrm{dom}=\frac{\mathrm{FIPD}}{2}-\frac{\mathrm{NIPD}}{2}+\frac{\mathrm{NIPD}}{2}-\frac{\mathrm{WD}-\mathrm{VD}}{\mathrm{WD}/\left(\mathrm{NIPD}/2\right)}\mathrm{inset\_}\mathrm{dom}=\frac{\mathrm{FIPD}}{2}-\frac{\mathrm{WD}-\mathrm{VD}}{\mathrm{WD}/\left(\mathrm{NIPD}/2\right)}& \mathrm{Formula}1\end{array}$

(46) The inset for the lens of the eye with associated phoria, i.e. the non-dominant eye (inset_nondom) may be expressed by the following mathematical relationship:
inset_nondom=oa+jg=((FIPDNIPD)/2)+jgFormula 14

(47) The distance jg may be expressed by the following mathematical relationship:
jg=jdgdFormula 15

(48) Taking into account the Formula 8, the distance jg may be expressed by the following mathematical relationship:
jd=inset_dom(FIPDNIPD)/2Formula 16

(49) Taking into account the Formula 15 and Formula 16, the distance jg may be expressed by the following mathematical relationship:
jg=inset_dom(FIPDNIPD)/2gdFormula 17

(50) Taking into account the right-angled triangle formed by the segments gd, gi and id, along with the definition of cosine, the distance gd may be expressed by the following mathematical relationship:
gd=id/cos(90)Formula 18

(51) Taking into account the right-angled triangle formed by the segments ai, ad and id, along with the definition of tangent, the tangent of may be expressed by the following mathematical relationship:
tan()=id/adFormula 19

(52) Taking into account the right-angled triangle formed by the segments ah, ab and hb, along with the definition of tangent, the tangent of may also be expressed by the following mathematical relationship:
tan()=hb/ab=Ph/abFormula 20

(53) Taking into account the Formula 19 and Formula 20, the following equation may be established:
id/ad=Ph/abFormula 21

(54) Taking into account the Formula 21 and that the distance ab may be equal to 1000 mm (according to the definition of prism diopter provided in the description of FIG. 3), the distance id may be expressed by the following mathematical relationship:
id=Phad/ab=Phad/1000Formula 22

(55) Taking into account the right-angled triangle formed by the segments ac, ad and cd, along with the definition of sinus, the distance ad may be expressed by the following mathematical relationship:
ad=cd/sin()=VD/sin()Formula 23

(56) Taking into account the Formula 22 and Formula 23, the distance id may be expressed by the following mathematical relationship:
id=Ph(VD/sin())/1000Formula 24

(57) Taking into account the Formula 18 and Formula 24, the distance gd may be expressed by the following mathematical relationship:
gd=(Ph(VD/sin())/1000)/cos(90)Formula 25

(58) Taking into account the Formula 12, the angle may be expressed by the following mathematical relationship:
=arctan(WD/(NIPD/2))Formula 26

(59) Taking into account the Formula 25 and Formula 26, the distance gd may be expressed by the following mathematical relationship:

(60) $\begin{array}{cc}\stackrel{\_}{\mathrm{gd}}=\frac{\mathrm{Ph}\left(\mathrm{VD}/\sin \left(\arctan \left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)\right)/1000}{\cos \left(90-\arctan \left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)}& \mathrm{Formula}27\end{array}$

(61) Taking into account the Formula 17 and Formula 27, the distance jg may be expressed by the following mathematical relationship:

(62) $\begin{array}{cc}\stackrel{\_}{\mathrm{jg}}=\mathrm{inset\_}\mathrm{dom}-\frac{\left(\mathrm{FIPD}-\mathrm{NIPD}\right)}{2}-\frac{\frac{\mathrm{Ph}\left(\mathrm{VD}/\sin \left(\arctan \left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)\right)}{1000}}{\cos \left(90-\arctan \left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)}& \mathrm{Formula}28\end{array}$

(63) Taking into account the Formula 14 and Formula 28, the inset for the lens of the non-dominant eye (inset_nondom) may be determined by the following mathematical relationship:

(64) $\begin{array}{cc}\mathrm{inset\_non}\mathrm{dom}=\frac{\left(\mathrm{FIPD}-\mathrm{NIPD}\right)}{2}+\mathrm{inset\_}\mathrm{dom}-\frac{\left(\mathrm{FIPD}-\mathrm{NIPD}\right)}{2}-\frac{\frac{\mathrm{Ph}\left(\mathrm{VD}/\sin \left(\arctan \left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)\right)}{1000}}{\cos \left(90-\arctan \left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)}\mathrm{inset\_}\mathrm{nondom}=\mathrm{inset\_dom}-\frac{\frac{\mathrm{Ph}\left(\mathrm{VD}/\sin \left(\mathrm{arc}\mathrm{tg}\left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)\right)}{1000}}{\cos \left(90-\mathrm{arc}\mathrm{tg}\left(\mathrm{WD}/\left(\mathrm{NIPD}/2\right)\right)\right)}& \mathrm{Formula}3\end{array}$

(65) Referring again to FIG. 4, one skilled in the art will understand that other formulas different from Formulas 1 and 3 may be derived from the proposed mathematical model. For example, other trigonometric relations different from those used in the previous descriptions may be employed, in which case formulas similar to Formulas 1 and 3 but different therefrom could be obtained to determine the inset for the lens of the dominant eye and the inset for the lens of the dominant eye, respectively.

(66) It is also worth noting that the model illustrated by FIG. 4 may be interpreted as relating to the left eye of the user and, therefore, suitable for obtaining the inset of the lens of the left eye, either the dominant eye or the non-dominant eye. The skilled person will understand, however, that the same or similar principles described in relation to FIG. 4 may be applied to obtain formulas equivalent to Formulas 1 and 3 for the right eye.

(67) Models of FIGS. 3 and 4 may allow thus obtaining different formulas for obtaining an inset for the lens of the dominant eye of a user and an inset for the lens of the non-dominant eye of the same user. It has also been described that the inset for the lens of the dominant eye may be a standard fixed value (for example 2.5 mm).

(68) These different ways of obtaining the insets may be used in different proposed design methods, mainly based on calculating or determining the inset for the lens of the non-dominant eye depending on the inset for the lens of the dominant eye and at least one measurement of phoria associated with the non-dominant eye of the user. It has been experimentally verified that this approach may improve the adaptation of the user to the lenses, because the user may not have to move his or her fixation with excessive demand for fusional reserves.

(69) These advantages may also be attributed to any methods of manufacturing lenses that use any one of the described design methods, and to any lenses designed according to any of said design methods and/or manufactured according to any of said manufacturing methods.

(70) Although only a number of particular embodiments and examples of the invention have been disclosed herein, it will be understood by those skilled in the art that other alternative embodiments and/or uses of the invention and obvious modifications and equivalents thereof are possible. Furthermore, the present invention covers all possible combinations of the particular embodiments that have been described. The numerical signs relating to the drawings and placed between parentheses in a claim are only aimed at increasing the understanding of the claim and shall not be interpreted as limiting the scope of protection of the claim. The scope of the present invention should not be limited by particular embodiments, but should be determined only by a fair reading of the claims that follow.

(71) Further, although the embodiments of the invention described with reference to the drawings comprise computer systems and methods performed by computer systems, the invention also extends to computer programs, particularly to computer programs on or in a carrier, adapted for putting the invention into practice. The program may be in the form of source code, object code, or an intermediate code between source code and object code, such as in partially compiled form, or in any other form suitable for use in the implementation of the processes according to the invention. The carrier may be any entity or device capable of carrying the program.

(72) For example, the carrier may comprise a storage medium, such as a ROM, for example a CD ROM or a semiconductor ROM, or a magnetic recording medium, for example a floppy disc or hard disk. Further, the carrier may be a transmissible carrier such as an electrical or optical signal, which may be conveyed via electrical or optical cable or by radio or other means.

(73) When the program is embodied in a signal that may be conveyed directly by a cable or other device or means, the carrier may be constituted by such cable or other device or means.

(74) Alternatively, the carrier may be an integrated circuit in which the program is embedded, the integrated circuit being adapted for performing, or for use in the performance of, the relevant processes.

(75) Furthermore, the invention may also be implemented by computer systems such as personal computers, servers, a network of computers, laptops, tablets or any other programmable device or computer processor. Further or alternatively, programmable electronic devices may also be used, such as programmable logic controllers (ASICs, FPGAs, PLCs, etc.).

(76) Therefore, the invention may be implemented both in hardware and in software or in firmware, or any combination thereof.